AEF.CSS Composition: Socks and Shoes
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This example demonstrates how to create complex mathematical graphics using GeoGebra, involving core math concepts like Frequency Distribution, Complex Numbers, Functions, Linear Programming or Linear Optimization, and Addition. Construction highlights include commands and objects such as Point, Zip, Union, Textfield, Sequence, and Vector. Suitable for high school and above students and teachers for teaching and exploring mathematical concepts.
GeoGebra Commands & Parameters
Point(b_1) → AZip(x(P), P, r1list) → r1xlZip({Roots[f_1(x) - P, -4, 4]}, P, r1xl) → r2listUnion(Element[r2list, 1], Element[r2list, 2]) → r2lPoint(yAxis) → A_xTextfield(f_1) → inputBox1Textfield(f_2) → inputBoxfSequence(Vector[(6, f_1(q(R(i)))), (8, f_2(f_1(q(R(i)))))], i, 1, 5) → QuadgvlistSequence(Vector[(4, q(R(i))), (6, f_1(q(R(i))))], i, 1, 5) → QuadmvlistSequence(Vector[(0, i), (2, R(i))], i, 1, 5) → QuadRvlistSequence(Vector[(2, R(i)), (4, q(R(i)))], i, 1, 5) → QuadqvlistPoint(i) → KVector(K, s_{inv}D) → wVector(s_{inv}D, m_{invSinvD}) → zVector(m_{invSinvD}, q_{inv+}) → dVector(q_{inv+}, I) → h_1Vector(q_{inv-}, J) → jSequence(Vector[(0, i), (2, f_1(i))], i, -2, 2) → LinmvlistSequence(Vector[(2, f_1(i)), (4, f_2(f_1(i)))], i, -2, 2) → LinsvlistTextfield(h) → inputBox2Textfield(b) → inputBox3Textfield(m_*) → inputBox4Textfield(f_1) → inputBox5Textfield(f_2) → inputBox6Zip((0, x(P)), P, r2l) → MDr1listZip((2, p), p, r1xl) → MDr2listZip(Vector[A, P], P, MDr2list) → vev2lPoint(yAxis) → BVector(B, C) → uVector(C, D) → vZip((2, f_1(x(P))), P, r2l) → list1Zip(Vector[Q, P], P, MDr1list, Q, list1) → vec1lZip(Vector[P, (4, f_2(f_1(y(P))))], P, MDr1list) → LinfvlistTextfield(f_1) → InputBox1Textfield(f_2) → InputBox2Zip(x(P), P, r2l) → solnlist